mdoc: avoid nested displays.
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@ -156,59 +156,60 @@ Wordsize: 32 bits.
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.Pp
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Precision: 24 significant bits,
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roughly like 7 significant decimals.
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.Bd -ragged -offset indent -compact
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.Pp
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If x and x' are consecutive positive single-precision
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numbers (they differ by 1
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.Em ulp ) ,
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then
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.Bd -ragged -compact
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.Bl -column "XXX" -compact
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5.9e\-08 < 0.5**24 < (x'\-x)/x \(<= 0.5**23 < 1.2e\-07.
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.Ed
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.Ed
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.El
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.Pp
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.Bl -column "XXX" -compact
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Range: Overflow threshold = 2.0**128 = 3.4e38
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Underflow threshold = 0.5**126 = 1.2e\-38
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.El
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.Bd -ragged -offset indent -compact
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.Pp
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Underflowed results round to the nearest
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integer multiple of 0.5**149 = 1.4e\-45.
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.Ed
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integer multiple of
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.Bl -column "XXX" -compact
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0.5**149 = 1.4e\-45.
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.El
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.Ed
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.Pp
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Double-precision:
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.Bd -ragged -offset indent -compact
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Type name:
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.Vt double
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.Bd -ragged -offset indent -compact
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On some architectures,
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.Po On some architectures,
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.Vt long double
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is the same as
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.Vt double .
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.Ed
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.Vt double
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.Pc
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.Pp
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Wordsize: 64 bits.
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.Pp
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Precision: 53 significant bits,
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roughly like 16 significant decimals.
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.Bd -ragged -offset indent -compact
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.Pp
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If x and x' are consecutive positive double-precision
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numbers (they differ by 1
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.Em ulp ) ,
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then
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.Bd -ragged -compact
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.Bl -column "XXX" -compact
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1.1e\-16 < 0.5**53 < (x'\-x)/x \(<= 0.5**52 < 2.3e\-16.
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.Ed
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.Ed
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.El
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.Pp
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.Bl -column "XXX" -compact
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Range: Overflow threshold = 2.0**1024 = 1.8e308
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Underflow threshold = 0.5**1022 = 2.2e\-308
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.El
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.Bd -ragged -offset indent -compact
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.Pp
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Underflowed results round to the nearest
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integer multiple of 0.5**1074 = 4.9e\-324.
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.Ed
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integer multiple of
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.Bl -column "XXX" -compact
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0.5**1074 = 4.9e\-324.
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.El
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.Ed
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.Pp
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Extended-precision:
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@ -221,24 +222,25 @@ Wordsize: 96 bits.
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.Pp
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Precision: 64 significant bits,
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roughly like 19 significant decimals.
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.Bd -ragged -offset indent -compact
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.Pp
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If x and x' are consecutive positive extended-precision
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numbers (they differ by 1
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.Em ulp ) ,
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then
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.Bd -ragged -compact
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.Bl -column "XXX" -compact
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1.0e\-19 < 0.5**63 < (x'\-x)/x \(<= 0.5**62 < 2.2e\-19.
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.Ed
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.Ed
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.El
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.Pp
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.Bl -column "XXX" -compact
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Range: Overflow threshold = 2.0**16384 = 1.2e4932
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Underflow threshold = 0.5**16382 = 3.4e\-4932
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.El
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.Bd -ragged -offset indent -compact
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.Pp
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Underflowed results round to the nearest
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integer multiple of 0.5**16445 = 5.7e\-4953.
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.Ed
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integer multiple of
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.Bl -column "XXX" -compact
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0.5**16445 = 5.7e\-4953.
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.El
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.Ed
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.Pp
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Quad-extended-precision:
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@ -251,24 +253,25 @@ Wordsize: 128 bits.
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.Pp
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Precision: 113 significant bits,
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roughly like 34 significant decimals.
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.Bd -ragged -offset indent -compact
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.Pp
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If x and x' are consecutive positive quad-extended-precision
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numbers (they differ by 1
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.Em ulp ) ,
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then
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.Bd -ragged -compact
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.Bl -column "XXX" -compact
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9.6e\-35 < 0.5**113 < (x'\-x)/x \(<= 0.5**112 < 2.0e\-34.
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.Ed
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.Ed
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.El
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.Pp
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.Bl -column "XXX" -compact
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Range: Overflow threshold = 2.0**16384 = 1.2e4932
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Underflow threshold = 0.5**16382 = 3.4e\-4932
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.El
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.Bd -ragged -offset indent -compact
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.Pp
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Underflowed results round to the nearest
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integer multiple of 0.5**16494 = 6.5e\-4966.
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.Ed
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integer multiple of
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.Bl -column "XXX" -compact
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0.5**16494 = 6.5e\-4966.
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.El
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.Ed
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.Ss Additional Information Regarding Exceptions
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For each kind of floating-point exception, IEEE 754
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